The mean radius of the orbit of a satellite is `4` times as great as that of the parking orbit of the earth. Then its period of revolution around the earth is

Two satellites are orbiting around the Earth in circular orbits of the same radius. The mass of satellite A is five times greater than the mass of satellite B. Their periods of revolution are in the ratio

Two satellites are orbiting around the Earth in circular orbits of the same radius. The mass of satellite A is five times greater than the mass of satellite B. Their periods of revolution are in the ratio

A satellite orbits the earth at a height equal to the radius of earth. Find its Period of revolution.

Two satellites are revolving around the earth in circular orbits of same radii. Mass of one satellite is 100 times that of the other. Then their periods of revolutions are in the ratio

Two satellites are revolving around the earth in circular orbits of same radii. Mass of one satellite is 100 times that of the other. Then their periods of revolutions are in the ratio

A satellite is placed in a circular orbit about Earth with radius equal to half the radius of the moon's orbit. Period of rotation of the satellite is n times that of the lunar month (lunar month is the period of revolution of the moon). The value of n is

The earth satellite has an orbit radius which is 4 times that of a communication satellite. Then the period of revolution of will be

A body is orbiting around earth at a mean radius which is two times as greater as the parking orbit of a satellite, the period of body is